Mathematics: Find y of y=7x^8/7-5x^1/6

Find y of y=7x^8/7-5x^1/6 - id7875168126828, axelsanchez7710

Ответ:

ingle75

04.02.2022

Step-by-step explanation:

Use the power rule of differentiation:

$x^n=nx^n^-^1\\7*\frac{8}{7} x^\frac{1}{7} =8x^\frac{1}{7} \\-5*\frac{1}{6} x^\frac{-5}{6} =-\frac{5}{6} x^\frac{-5}{6} \\8x^\frac{1}{7} -\frac{5}{6} x^\frac{-5}{6} =y'$

Now take the derivative of that function:

$8*\frac{1}{7} x^\frac{-6}{7} =\frac{8}{7} x^\frac{-6}{7} \\-\frac{5}{6} *\frac{-5}{6} x^\frac{-11}{6} =\frac{25}{36} x^\frac{-11}{6}\\\frac{8}{7} x^\frac{-6}{7} +\frac{25}{36} x^\frac{-11}{6} =y''$

Now simplify:

$\frac{8}{7\sqrt[7]{x^6} } +\frac{25}{36\sqrt[6]{x^1^1} } =y''$

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Ответ:

nkennaachilefu

22.12.2020

Mathematics

Given : A box of toffies can be divided among 24 and children each will get 4 .

To Find : Number of toffies will each get if the number of children is reduced 24

Solution : If toffies are distributed among the children and each child gets 4 , then the total number of toffies will be equal to , 24 × 4 = 96 toffies .

Again it is given that the toffies are redistributed among 24 children . So the number of toffies each will get will be equal to ,

= $\bf \cancel{\dfrac{96}{24}}$

= $\Large\boxed{\red{\bf 4 }}$

Hence the required answer is 4 .

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Find y'' of
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